We discuss the orthogonality catastrophe between the ground states of the unperturbed and perturbed Fermi systems clue to local electron correlation U in the Anderson model. \Ve show that the symmetric Anderson model presents a special case in which no catastrophe appears and that in the asymmetric case the catastrophe results from the self-energy shift. Anderson 1l discovered the orthogonality theorem m the Fermi gas due to one-electron local scattering potential that the ground state of the total Fermi system perturbed by the potential of arbitrary strength is always orthogonal to that of the unperturbed one. This orthogonality catastrophe has played an essen
The dynamics of a classical heavy particle moving in a quantum environment is determined by a Langev...
We investigate the behavior of a two-level atom coupled to a one-dimensional, ultracold Fermi gas. T...
We present an analog of the phenomenon of orthogonality catastrophe in quantum many-body systems sub...
The Anderson orthogonality theorem is derived for a general non · separable local potential. It is s...
For generic mesoscopic systems, such as quantum dots or nanoparticles, we study the Anderson orthogo...
For generic mesoscopic systems like quantum dots or nanoparticles, we study the Anderson orthogonali...
The Fermi-edge singularity and the Anderson orthogonality catastrophe describe the universal physics...
We address the phenomenon of statistical orthogonality catastrophe in insulating disordered systems....
10 pages, 8 figuresFor generic mesoscopic systems like quantum dots or nanoparticles, we study the A...
We quantify the asymptotic vanishing of the ground-state overlap of two non-interacting Fermi gases ...
We present a detailed numerical study of the orthogonality catastrophe exponent for a one-dimensiona...
We study Anderson orthogonality catastrophe (AOC) for parabolic quantum dots and focus on the effect...
The Fermi-edge singularity and the Anderson orthogonality catastrophe describe the universal physics...
The dynamics of a classical heavy particle moving in a quantum environment is determined by a Langev...
We investigate the behavior of a two-level atom coupled to a one-dimensional, ultracold Fermi gas. T...
We present an analog of the phenomenon of orthogonality catastrophe in quantum many-body systems sub...
The Anderson orthogonality theorem is derived for a general non · separable local potential. It is s...
For generic mesoscopic systems, such as quantum dots or nanoparticles, we study the Anderson orthogo...
For generic mesoscopic systems like quantum dots or nanoparticles, we study the Anderson orthogonali...
The Fermi-edge singularity and the Anderson orthogonality catastrophe describe the universal physics...
We address the phenomenon of statistical orthogonality catastrophe in insulating disordered systems....
10 pages, 8 figuresFor generic mesoscopic systems like quantum dots or nanoparticles, we study the A...
We quantify the asymptotic vanishing of the ground-state overlap of two non-interacting Fermi gases ...
We present a detailed numerical study of the orthogonality catastrophe exponent for a one-dimensiona...
We study Anderson orthogonality catastrophe (AOC) for parabolic quantum dots and focus on the effect...
The Fermi-edge singularity and the Anderson orthogonality catastrophe describe the universal physics...
The dynamics of a classical heavy particle moving in a quantum environment is determined by a Langev...
We investigate the behavior of a two-level atom coupled to a one-dimensional, ultracold Fermi gas. T...
We present an analog of the phenomenon of orthogonality catastrophe in quantum many-body systems sub...